Question
Find the domain and range of the function from the graph.
![](data:image/png;base64,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)
- Domain: [-2, 2]; Range: [0, 5]
- Domain: [0, 2]; Range: [0, 5]
- Domain: [0, 2]; Range: [1, 5]
- Domain: [-2, 2]; Range: [1, 5]
The correct answer is: Domain: [-2, 2]; Range: [1, 5]
To find the domain and range of the function from the given graph.
From the graph, the function is valid in [-2, 2].
So, domain = [-2, 2].
And from the graph of the function the ranges from [1, 5].
So, Range: [1, 5]
Therefore, for the given graph Domain is [-2, 2] and Range is [1, 5].
Related Questions to study
Find the y-intercept of the graph of the function.
![](data:image/png;base64,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)
Find the y-intercept of the graph of the function.
![](data:image/png;base64,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)
Find the x-intercept of the graph of the function.
![](data:image/png;base64,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)
Find the x-intercept of the graph of the function.
![](data:image/png;base64,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)
Look at the graph and find the range of the function.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfYAAAFvCAMAAACPXBkFAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAGhUExURdnZ2dra2tra2tnZ2UqsxUqsxkurxkusxUusxkusx0utxkutx0ysxkysx0ytxkytx02txk2tx0+uyFCux1Cvx1CvyFGvyFOwyFWxylauxVaxyliwx1lZWVqzyltbW1u0y1xcXFy0y12vxV5eXl62zGBgYGFhYWGzyWK3zWRkZGW0yme5z2hoaGq70Gu2y2xsbG280XC90XG+0nNzc3O+03Z2dnjB1Xl5eXnC1Hp6eny8zX5+fn61w37E1oCAgIGBgYKCgoK1w4TF2ITG2Ia/z4eHh4nAzonJ2ouLi42NjY7Bz4/M3JKSkpXO3piYmJrR35ubm5ycnJ+fn6DT4aOjo6PI0aPU4qXV4qampqenp6rY5Kurq6ysrLDa5rGxsbOzs7Xd57bO1bi4uLq6urvg6b29vb7i6r+/v7/i6sHi68LCwsXFxcbl7cfU18jIyMrKyszV2Mzn787OztDQ0NLq8dTU1NXr8tfX19ft8tnZ2dvb293v9OPy9uTk5Oj1+Onp6en0+Orq6uzs7O73+vHx8fT6+/j4+Pn5+fn8/fz8/P///yzRQcwAAAAEdFJOU4efx9+nhZkZAAAACXBIWXMAABcRAAAXEQHKJvM/AAATuklEQVR4Xu2d/18jRxnH65eec/2iohaVpl9Q2wPRghaj9kSr1IOWUlTQKCeKloq02BqlwskJaop8+aud2Z0km2Sf2Znsk4eQ+bx/uFty93pen903OzszmUweeeQBiI6PwXqUaO1XIDKgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqi1X46/cJH9rDJ6fR3/2cPR51ote9WXrdHLS6XK+/Zw1EnVu3ns8//0x62OazEcrvHqj3XcO7vwkgSqXbdnt+3h1k2cl8dQSLVTtzXu7G08pFqP6z09OMNp9ORtPLxaP/wp5UUc0Pb2/q/s2mrrtv8pF9/PhtJXz4a7buVyvN3p7X1u2+1NetXk9t71978xCN/9IhF++l05V3917up35ZefaBve/2P9ibf6B3NjySxaLetutZsBLcbc238vpbd7Mm1j0abOLW3b2/TzP8+benTn6B9lLCNvH2WZ7TrX4RK+4EO7SPGhu3SJYYz2rXpzGAO2keLw8p33tK39asfJD/pZ3vzBteHlXY/Ds/20WKjfXtrMtp13/3vldY/oic/Uugn+OuZ29j8mB4dmof9RrOZ16+3HvMjTSx3u36Ca56/++oHif1mY57e9vpRn/4WtAd2I04s2i9/rp0ns3SJ7+acvNWvfykS3ZiTHzGa769/aKZnWl35pInX6Mbd6k//18gTifb2G61pp414iMfSo4tFe2vBZNN37n2N1TUjhum0Gc2Xf7TNOtbSRfFs/43uzL189/u6M2/maDU57bluCeLox8ej/epfvzDd+Jd/9x/7M9bJR6EdZIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KIH2KBll7Zdmf5JkNfyhPshuWhE9o6x9Qys/TLwfxvIhJ19GvpHfMPc4tHcx8tp3oT0H3O1R4qH9wU3m/Rff0n++bXp0z76TvhQN1l8exdptjZvJ4Q+/+jd7+ODNym/tUYvdXXswmliDOfhotwdlYSsUUGkj07qfz/Z8tHl31x6U5jpOrgBXodHWvpv9wPrlcs/nmKGdRCRGGL6Vdjs2qMHd3maUtR82rV8u65v+crl3lg7aSURihOFXKZmb1SRzdZqcrSqgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnUQkRhhslaCdRCRGGGyVoJ1EJEYYbJWgnYQpRmPvjXs7J/aHknhGau8nf3U+qw8ze9RZoJ2EJ0b9OaV5atP+WA7PSO395E+n72vHvd6hnYQlRl2Naeu3xtS6faEUIZGSHaY3zOZk2IWyjYz2xjPGuuYxdWxfKkNIJLOf/Plssi/hbs/24tBOwhFjWz2aaldqzb5UhpBI5m4/nU6a98OeVh7aSewm1aV4zTpXauwl+5IQyX7yb6dbitu/MmBjcRJbohSvfNpaV2N37EsypPvJQ3s3Mo38lpWutS/Zl8rgHyndTx6NfDcy2o/Vbatd7duXyuAdyY7ZkvEbunQZZLRfravHE+lPfM2+UArfSM395NOhGwZwbYS0X6wodfv2Z/QAbse+UgbPSK395NOj3psd2mmYYtSX7jy98C2lxh/aF0rgFymzn7z2Xqn0Wod2Gs4YZ1NKzVzYn/uHLRK0k7DGOBpXasX+3D9skaCdhDeGGcqVfryzRYJ2EuYYiwyPd7ZI0E7CHIPj8c4WCdpJuGMwPN7ZIkE7CXuM8o93tkjQTsIfQz/eJ0otr2KLBO0k/DHM432+zOOdLRK0kwwgxpFu5mv2uB/YIkE7ySBi1LT3A3vcB2yRoJ1kIDGqSk2e2eNw2CJBO8lAYpxMKLVoj8NhiwTtJIOJsa+b+W17HAxbJGgnGVCM1RKTtGyRoJ1kQDEuZpSa63MUxxYJ2kkGFePheN+L5tkiQTvJwGKYSdq6PQ6DLRK0kwwuxqIexTXscRBskaCdZHAxGpNKLdjjINgiQTvJAGMc6GZ+yx6HwBYJ2kkGGWO9v1EcWyRoJxlkjIv5vpbasEWCdpKBxuhvFMcWCdpJBhtjp59RHFskaCcZcIx+RnFskaCdZMAxzvQoLvS9OLZI0E4y6BhmFBf4XhxbJGgnGXiM8FEcWyRoJxl4DDOKC3svji0StJMMPkbwKI4tErSTCMQwo7iQFZVskaCdRCJG4CiOLRK0k0jEMO/FBYzi2CJBO4lIDDOK8/9cHFskaCcRiXG1FjKK8450uZzuUGa2rqlUzKbDnUA7iUiMq4u5gM/F+UYytlPtOdsVGaCdRCRGOorz3XXcM9Lp9H278SS0dzE02q+2/Udx/pGgPZ/h0Z6M4vw+F+cfCdrzGSLtZhTntxGxf6SmdtOjw3aEbXy0S/EH3cz/0h4zkd1L/M2efcWxsTiNLSHBPaU+/xd7zENW+4ff+JE9agHtJAX/7E9xId9RnH+k7Bby2GG6zVBpT0ZxHrub+EfKaj+fTb8TLgO0k4jEaOI3ivOPlGq/XNZ/Xi5jlq7FkGn3ey/OM9LptOnAV3TTnvTke5p4aHcgEqOF2bysao9J2CJBO4lIjDbmvbiixztbJGgnEYmRwWPzMrZI0E4iEiOL2bzM/XhniwTtJCIxshQvtWGLBO0kIjE6qOtm3vmxd7ZI0E4iEqMTs9TmyB7nwRYJ2klEYnRiPjAx5XgPli0StJOIxOiiYG9StkjQTiISo5s95+OdLRK0k4jE6GHF9XhniwTtJCIxejB7k5KPd7ZI0E4iEqOXh/rxTk3Os0WCdhKRGDmYrceJyXm2SNBOIhIjj3XtPX83I7ZI0E4iEiOXKvXFYWyRoJ1EJEYuDeqLw9giQTuJSIx8zPeCrtrjLGyRoJ1EJAaBWVqX8/lntkjQTiISg8LM2vR+/pktErSTiMSgyH9Thi0StJOIxCDJfVOGLRK0k4jEoDFrLro/984WCdpJRGI42NTe9+yxhS0StJOIxHCxpLt1nUtp2SJBO4lIDBemW9c5W8cWCdpJRGI4MbN1M9nuPFskaCcRieHmeFypamaWli0StJOIxCjAdOczs7RskaCdRCRGEeaLQTftMWMkaCcRiVHIqva+b4/5IkE7iUiMQi6qehh3bH9giwTtJCIxijEffJ+0wzi2SNBOIhLDA7Omcir1zhYJ2klEYvhQ18O4uWT4zhYJ2klEYnjR8s4WCdpJRGL4Yb5TxnyHlHel5n7yV+ezFbvHeAfQTiISwxPjfeHfe2/c28ldUdtNaz/50+n72nGvd2gnEYnhy7ZSt76g3aun2pM3JO395DfM5mTYhbLNDdN+VbulntTWb435fedAqv18Vt/sWnLPHtPQTiISw5vGF411zWOqOXnjItV+Op3c89mdSFOgnUQkhjfb6tFUu98XRaamrW9ob+GjfZh4zTpXauwl+5KLdGNxu714dpfxFGwsTmJLDAmvfNpaV2N37EsuUtPvvwjtndy0Rt68A5sy5vMFI81nO7p0ndw07cfqttWu/mRfcpFqT4duGMC1uWnar9bV44n0Jx6b8ZiyaXXmzHRN73cEQTuJSAx/LlaUun17TA/g1FTBt4O295PX3vHNUFlunParq/rSnacX9vbGlZrwGbq7gHYSkRhhJJXqE0qN529y4g20k4jECCOtdGy8d31MKhBoJxGJEYat9HBKd+185upIoJ1EJEYYzUonM9p7ldq00ANoJxGJEUar0tmi9j7j/XX/PUA7iUiMMDKVzDfLTLQW0IcC7SQiMcLIVtrXAzmfb4rMBdpJRGKE0VHp2HTsFvt7wEM7iUiMMDornVXNA95rcV030E4iEiOM7kpr5gGfs39dIdBOIhIjjJ5KO+YBvxLe0EM7iUiMMHorHZkR/JTr26RygXYSkRhh5FQyb8yF9+ihnUQkRhi5lfYntPf5wi8B7wDaSURihJFfqWF69BNB781AO4lIjDCoSpuhPTtoJxGJEQZZ6dj07Cb9b3hoJxGJEQZd6cLscaMWfJ/w0E4iEiMMV6W6mav1nbuBdhKRGGE4K12Yb5RS817vxkI7iUiMMAoqJXM34x6fhIZ2GpEYYRRVSm/4uc5tqfOAdhKRGGEUVzqaM+KXirp20E4iEiMMn0rJGH68lvc1cm2gnUQkRhhelU7MOjs16VxwBe0kIjHC8Kx0kLT0VcdHZ6CdRCRGGN6VtieN+DXyEQ/tJCIxwvCvdLZuHvETNWKeHtpJRGKEEVIpfcRPbOX27aCdRCRGGGGV0kf8ZN58LbSTiMQII7TSnpmnVzO9nXpoJxGJEUZ4pa2kbzfXLR7aSURihNFHpbOa6dt1i4d2EpEYYfRVqWFW03eJh3YSkRhh9FnpJFldmxUP7SQiMcIIrmR2LKpUXvioU3xj78c/8NuhvJhrPDkKV6FItLd2qcqIrz9njnx2KPfgGk+OwlUoNu1a/FraufuVGtN/+e5QXsQ1nhyFq1B82k3nzoj/VNAO5UVc48lRuArFqD0R/8mwHcqLuMaTo3AV8tF+83nb9Oiefcf+ZPjr161zzx3KbyTWYA5xaE94s2Nf8cAdym8k1mAOcTTyCeezr9sjQ3uH8ie/WWKLsybXfXI5uApFpL1zY/HMDuWPjq+VHr1f98nl4CoU7d2e2aHc/LlSsjt/3SeXg6tQFNovl98zf7zwkf05oblD+cKf5xP98zvuVbZuru/kSFyF4rjbk8nZnu+OqC995csL5uOxR0uJ+InV/vezvMaTo3AViqiRz6H1VszJqtkLo8QtP4Qn5yoE7ZaLHfPJOXPLB298ZBjCk3MVgvY2R+nbNGqqFt7YD+HJuQpBe5bGZrLqTqm57bC9j4bx5FyFoL2L+kryBp1SizshszhDeHKuQtDew8VesrQ+zPwQnpyrELTncbZtNjtLzfu19kN4cq5C0E5wspV8qkJT3faYuh3Ck3MVgnaak9Y9P7O2XzCeH8KTcxWCdieN7QVrXi1suqbth/DkXIWgvYiznaV0Bk+pyRXyST+EJ+cqBO0+HK03H/Rqbj13J6QhPDlXIWj3pLGzlHyOTjO+uN01jdfYe+Pe0K24dxWC9gCON9P3aDWTSxn1w7ni3lUI2sM421tp3vQt9fXhXHHvKgTt4TzcWrATuIn6fzxjrGuGbMW9qxC098fRZkv9sK64dxWC9v6x6u2nazRj8/ZfyiByvaG9HFr955I1mIYnv7RVvM9tESLXG9pLk1lxb/6YX90p9YgXud7QXprsinv7t6qu7/U7jBe53tBenuaK+89+e2spXZCXMFFd3TwIly9yvaG9PK0V92ZRxsVBbdGuzEqZX6zth6zKFLne0M5BfenO08mKe0ujXltovn+TMlVd3z7wWqsjcr2hnYecSI2DrbVqa0ovpbpQ23Y2/Iyz+66rBO080JEO9mqLrffvLDPV9dpBXsvPObvvukrQzkNRpIcHtdVqZ7uv1GR1pbafHemzzu67IkE7D56RDurafkePT6O7/LW6ufcbrLP7rkjQzkNYpIcHW7Vq601cy1T1e6yz+65I0M5DX5HODnZqi81lmhre2X1XJGjnoUyks4Pt2kJy77dm98dm7L+VwBUJ2nlgiHRy8BMrXWtfsi+WwBUJ2nlgiZSZ3e/cAL0vXJGgnQeeSK3Z/QX7QhlckaCdB55IHbP7ZXFFgnYeuCJ1z+6XwBUpEu3ns5VK5T37Q5vh0y50vePQfjp9Xzvu9Q7tJCIxwgiutGE2J+vchTIB2klEYoQRWul8Vt/sWnLX9uLQ7kAkRhihlU6nk+b9sKeVh3aSB7s3nl9Xfpb5KxpKade3xE0nUu3WXx4e2m8+ZCMfLZFoJ7p00RKF9nToljOAi5YotOvm3UzX4GZvEYf2ZEN5WG8TiXbQCbRHCbRHCbRHCbRHCbRHCbRHCbRHCbRHCbRHCbRHCbRHSbH2y+VKpdL5Zch9klTq+DLtvtGlGJZMEKvn+4AnD+clcmsr1r5x31wfDu8b+nwOWU7KvKFW/jJTq+fD4cmj4btEbm2ejTzfe9UbDL9A2hfHAilq9XwwTHmacFyiFFKbuPZdnnNiuMzk6vl+4NTOdIk0JbUnq1N4YPpVZrjMrAsrh/Jup7V5dunYrNvVjKVhuMy2xNBp57lEbm1+d/v5LFMjf7nM9Js8utrZLpFLm0N7dv3Z+WyZ3mW70ka5X592IYbLPKSNfMlL1AGpzbNLx7TYmGW0lMCiPWkDh6xLx3eJNKQ2T+3l7vYmu3x9BIbLzLp6nks74yXS9H+3n8/q87lc5rglGMcDLJeZc/U8k3a2S1SgrfhuN8/TCscdkfQtNeXbjdPppFDpUNneSxm48jBeogJtno08GC2gPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUqgPUoS7SA+Hvm4PQDx8OAT/weJ+YOAT+1GNgAAAABJRU5ErkJggg==)
Look at the graph and find the range of the function.
![](data:image/png;base64,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)
Find the range of the function
.
Find the range of the function
.
Find the domain of the function
.
Hence the domain is the set of all real numbers.
Find the domain of the function
.
Hence the domain is the set of all real numbers.
Look at the graph and find the domain of the function.
![](data:image/png;base64,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)
Look at the graph and find the domain of the function.
![](data:image/png;base64,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)
Which of the following function is the vertical translation of ![f left parenthesis x right parenthesis equals square root of x](data:image/png;base64,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)
Which of the following function is the vertical translation of ![f left parenthesis x right parenthesis equals square root of x](data:image/png;base64,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)
Find the minimum point of the function ![f left parenthesis x right parenthesis equals square root of x minus 7 end root](data:image/png;base64,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)
Find the minimum point of the function ![f left parenthesis x right parenthesis equals square root of x minus 7 end root](data:image/png;base64,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)
How does the graph
compared to the graph of
?
How does the graph
compared to the graph of
?
For the square root function
, the average rate of change between x = 1 & p is 0.366. What is the value of p?
For the square root function
, the average rate of change between x = 1 & p is 0.366. What is the value of p?
Evaluate
for the variable x = 5 to the nearest hundredth.
Evaluate
for the variable x = 5 to the nearest hundredth.
Write an expression for the function which has a translation by 3 units up of f(x) =
.
Write an expression for the function which has a translation by 3 units up of f(x) =
.
Find the x-intercept and y-intercept of
.
Here we used the concept of intercepts. The points on a graph where the graph crosses the two axes are known as the intercepts (x-axis and y-axis). The x-coordinate is the location where the graph crosses the x-axis, and the y-coordinate is the location where the graph crosses the y-axis. So the intercepts are x-intercept = 4; y-intercept = -2
Find the x-intercept and y-intercept of
.
Here we used the concept of intercepts. The points on a graph where the graph crosses the two axes are known as the intercepts (x-axis and y-axis). The x-coordinate is the location where the graph crosses the x-axis, and the y-coordinate is the location where the graph crosses the y-axis. So the intercepts are x-intercept = 4; y-intercept = -2